The net present value of the proposed project is closest to -$80,822.
Since the project saves $80,000 in costs each year, we treat these savings income for the next 4 years. We then calculate the Present value Interest Factor of an annuity using the formula :
PVIF of an annuity = { [ 1 - [ (1+r)⁻ⁿ ] } ÷ r
PVIF of an annuity = { [ 1 - [ (1.09)⁻⁴ ] } ÷ 0.09
PVIF of an annuity = 3.240 (rounded to three decimals)
PV of the cost savings = (3.240*80000) = $2,59,178 (rounded to nearest $)
NPV = PV of cost savings - Value of investment
NPV = 2,59,178
- 3,40,000
Answer:
present value = $7296.14
Explanation:
given data
future value = $34,000
time t = 20 year
rate r = 8% = 0.08
solution
we apply here future value formula for get present value that is
future value = present value × 
.....................1
put her value and we get
$34,000 = present value × 
present value = 
present value = 
present value = $7296.14
Answer:
Option (B) $5,000
Explanation:
Data provided in the question:
Repayment of Loan = $50,000
Interest = 8%
Cash flow Probability
$65,000 70%
$45,000 30%
Tax rate = 0%
Now,
Interest on loan = 8% of $50,000
= $4,000
Expected value of cash flow = ∑[cash flow × Probability ]
= ( 0.7 × $65,000 ) + ( 0.3 × $45,000 )
= $45,500 + $13,500
= $59,000
The owner's expected cash flow after debt service
= Expected value of cash flow - Interest on loan - Repayment of Loan
= $59,000 - $4,000 - $50,000
= $5,000
Hence,
Option (B) $5,000
<u>Solution:</u>
The price per variable unit is set at 1.5 times the cost; the VC / unit is estimated at $2.50.
Price = 2.5 * 2.50 = $6.25
Variable cost = $2.50
Fixed cost = $220,000
Break-Even Volume = Fixed cost / (Price - Variable cost)
= $220.000 / (6.25 - 2.50)
Break-Even Volume = 58,667 units
Answer:
b
Explanation:
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